We now state the refinement of the Ngô Support Theorem given by de Cataldo, Rapagnetta, and Saccà in [1]}. We work with the following set up. Let \((M,B,G)\)  be a \(\delta \) -regular weak Abelian fibration. Suppose that \(d = \dim (M/B) = \dim (G/B)\) , \(M/B\)  is projective, \(B\)  is irreducible, and \(M\)  is a rational homology manifold, i.e. \({IC}_M \simeq \mathbb {Q}_M\) .
